Answer: $15.50
Explanation:
From the question, we are informed that someone establish a straddle on Fincorp using September call and put options with a strike price of $80 and that the call premium is $7.00 and the put premium is $8.50.
The most that can be lose on this position will be the addition of the call premium and the put premium. This will be:
= $7.00 + $8.50
= $15.50
The situation here is that the appraiser is:
- Taking a percentage for his services from the appraisal
Based on the given question, we can see than when an appraisal is made, the appraisal which is actually a written report that makes an estimate of the present value of a piece of property.
With this in mind, we can see that the appraiser preferred to take his payment from the percentage value of the <em>value of the property </em>which he appraised. This method is sure to give the appraiser more money than he would have made, especially if the value of the property was quite high.
Read more about appraisal reports here:
brainly.com/question/25088996
I’ll say it’s A
But I think it’s C
It’s gonna be either A or C
Answer:
False.
Explanation:
To close the underapplied Manufacturing Overhead account requires that the Cost of Goods Sold is debited, say with $100 while the Manufacturing Overhead account is credited with the same amount. Underapplied Manufacturing Overhead account means that a debit balance is left after applying the overhead to production. To close this debit, therefore, a credit entry is required to the manufacturing overhead account. The corresponding debit entry goes to the Cost of Goods Sold, or this may be apportioned among Cost of Goods Sold, Finished Goods Inventory, and Work-in-Process, as may be the case.
<span>a. </span>No. Since the good that I am selling
is inelastic considering the elasticity given in and outside Texas, having a
lower price than non-Texan gas stations would have less impact on the quantity
demanded.
<span>b. </span>The profit-maximizing price to
charge a Texan for a car wash would be $12.
<span>c. </span><span>The profit-maximizing price to
charge a Californian for a car wash would be $18. </span>
<span>(See attached for the calculations.)</span>